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1)  Rank-m modified matrix
秩m修正矩阵
2)  revise matrix of small rank
小秩修正矩阵
1.
A method of revise matrix of small rank for removing influence of additional mass, damping, and stiffness from dynamic response of structures is established.
建立了一种在实验模态分析中消除附加质量、阻尼和刚度对结构动态响应影响的小秩修正矩阵法。
3)  (m,l)rank-idempotent matrix
(m,l)秩幂等矩阵
1.
We call the matrix A as(m,l)rank-idempotent matrix if there exist natural numbers m,l(m>l)such that r(A~m)=r(A~l);when A~m=A~l,then A is called(m,l)idempotent matrix.
如果存在自然数m,l(m>l)使r(A~m)=r(A~l),称A为(m,l)秩幂等矩阵;当A~m=A~l时,称A为(m,l)幂等矩阵。
4)  modified matrix
修正矩阵
1.
The Bott-Duffin inverse and generalized Bott-Duffin inverse of rank-one modified matrix;
秩1修正矩阵Bott-Duffin逆和广义Bott-Duffin逆
2.
In this paper the generalized singular value decomposition of a matrix is used to study the oblique generalized inverse of modified matrix A-CB, where CB is a full rank factorization.
利用广义奇异值分解研究了修正矩阵A CB的斜广义逆问题,其中CB是一种满秩分解。
5)  Matrix updating
矩阵修正
1.
Considering the shortcoming of the matrix updating methods which can not preserve the physical connectivity and has a low computational efficiently,a new updating method with an SVD(singular value decomposition) model is presented based on the theories of multi degrees of freedom vibration and SVD.
针对矩阵修正方法不能保存原模型的连接信息以及计算效率低的缺点,基于多自由度振动和矩阵奇异值分解(SVD)理论,提出了一个具有SVD的模型修正方法。
6)  modified spatial time-frequency matrices
修正STFD矩阵
补充资料:誾誾秩秩
1.人才众多貌。
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